linear varying - traducción al ruso
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linear varying - traducción al ruso

MATHEMATICAL MODEL OF A SYSTEM BASED ON THE USE OF A LINEAR OPERATOR
Linear theory; Linear systems; Time-varying impulse response; Linear Systems
  • Block diagram illustrating the additivity property for a deterministic continuous-time SISO system. The system satisfies the additivity property or is additive if and only if <math>y_3(t) = y_1(t) + y_2(t)</math> for all time <math>t</math> and for all inputs <math>x_1(t)</math> and <math>x_2(t)</math>. Click image to expand it.
  • Block diagram illustrating the homogeneity property for a deterministic continuous-time SISO system. The system satisfies the homogeneity property or is homogeneous if and only if <math>y_2(t) = a \, y_1(t)</math> for all time <math>t</math>, for all real constant <math>a</math> and for all input <math>x_1(t)</math>. Click image to expand it.
  • Block diagram illustrating the superposition principle for a deterministic continuous-time SISO system. The system satisfies the superposition principle and is thus linear if and only if <math>y_3(t) = a_1 \, y_1(t) + a_2 \, y_2(t)</math> for all time <math>t</math>, for all real constants <math>a_1</math> and <math>a_2</math> and for all inputs <math>x_1(t)</math> and <math>x_2(t)</math>. Click image to expand it.

linear varying      

математика

линейная вектограмма

linear system         
линейная система
linear system         

общая лексика

линейное семейство

Definición

linear map
<mathematics> (Or "linear transformation") A function from a vector space to a vector space which respects the additive and multiplicative structures of the two: that is, for any two vectors, u, v, in the source vector space and any scalar, k, in the field over which it is a vector space, a linear map f satisfies f(u+kv) = f(u) + kf(v). (1996-09-30)

Wikipedia

Linear system

In systems theory, a linear system is a mathematical model of a system based on the use of a linear operator. Linear systems typically exhibit features and properties that are much simpler than the nonlinear case. As a mathematical abstraction or idealization, linear systems find important applications in automatic control theory, signal processing, and telecommunications. For example, the propagation medium for wireless communication systems can often be modeled by linear systems.

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